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The classical max-flow min-cut theorem describes transport through certain idealized classical networks.
Zur allgemeinen kurventheorie
Karl Menger · 1927
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A note on the maximum flow through a network
Peter Elias, Amiel Feinstein, and Claude E Shannon · 1956
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Maximal flow through a network
Lester R Ford and Delbert R Fulkerson · 1956
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Algebraic geometry
Robin Hartshorne · 1977
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General properties of entropy
Alfred Wehrl · 1978
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Finitely correlated states on quantum spin chains
M. Fannes, B. Nachtergaele, and R. F. Werner · 1992
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The large N limit of superconformal field theories and supergravity
Juan M. Maldacena · 1998
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Three qubits can be entangled in two inequivalent ways
Wolfgang Dür, Guifre Vidal, and J Ignacio Cirac · 2000
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Renormalization algorithms for quantum-many body systems in two and higher dimensions
F. Verstraete and J. I. Cirac · 2004
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A practical introduction to tensor networks: Matrix product states and projected entangled pair states
Rom a ´ \acute{\text{a}} n Or u ´ \acute{\text{u}} s · 2014
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